World Scientific
Skip main navigation

Cookies Notification

We use cookies on this site to enhance your user experience. By continuing to browse the site, you consent to the use of our cookies. Learn More
×
Boundary Value Problems for Fractional Differential Equations and Systems cover
Also available at Amazon and Kobo

This book is devoted to the study of existence of solutions or positive solutions for various classes of Riemann–Liouville and Caputo fractional differential equations, and systems of fractional differential equations subject to nonlocal boundary conditions. The monograph draws together many of the authors' results, that have been obtained and highly cited in the literature in the last four years.

In each chapter, various examples are presented which support the main results. The methods used in the proof of these theorems include results from the fixed point theory and fixed point index theory. This volume can serve as a good resource for mathematical and scientific researchers, and for graduate students in mathematics and science interested in the existence of solutions for fractional differential equations and systems.

Sample Chapter(s)
Preface
Chapter 1: Preliminaries


Contents:
  • Preliminaries
  • Riemann–Liouville Fractional Differential Equations with Nonlocal Boundary Conditions
  • Systems of Two Riemann–Liouville Fractional Differential Equations with Multi-Point Boundary Conditions
  • Systems of Two Riemann–Liouville Fractional Differential Equations with p-Laplacian Operators, Parameters and Multi-Point Boundary Conditions
  • Systems of Three Riemann–Liouville Fractional Differential Equations with Parameters and Multi-Point Boundary Conditions
  • Existence of Solutions for Riemann–Liouville Fractional Boundary Value Problems
  • Existence of Solutions for Caputo Fractional Boundary Value Problems

Readership: Mathematical and scientific researchers, and graduate students in mathematics and science interested in the existence of solutions for fractional differential equations and systems.